for all results in \(\Omega \) . Theorem 1 in Chapter 3.9 in [1]} implies that then
\(\left|\sum _{c=1}^{K_C}\int r(s_1,s_2,w,c)\left(f_{\varphi _I,\varphi _G}(s_1,s_2,w|c)-f_{\hat{\varphi }_{I,n},\hat{\varphi }_{G,n}}(s_1,s_2,w|c)\right)p_C(c)d(s_1,s_2,w)\right|\rightarrow 0,\) 
